Shifted nonlocal Kundu type equations: Soliton solutions
We study the shifted nonlocal reductions of the integrable coupled Kundu type system. We then consider particular cases of this system; namely Chen–Lee–Liu, Gerdjikov–Ivanov, and Kaup–Newell systems. We obtain one- and two-soliton solutions of these systems and their shifted nonlocal reductions by t...
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Format: | Article |
Language: | English |
Published: |
Elsevier
2022-06-01
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Series: | Partial Differential Equations in Applied Mathematics |
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Online Access: | http://www.sciencedirect.com/science/article/pii/S2666818122000183 |
Summary: | We study the shifted nonlocal reductions of the integrable coupled Kundu type system. We then consider particular cases of this system; namely Chen–Lee–Liu, Gerdjikov–Ivanov, and Kaup–Newell systems. We obtain one- and two-soliton solutions of these systems and their shifted nonlocal reductions by the Hirota bilinear method. We present particular examples for one- and two-soliton solutions of the reduced shifted nonlocal Chen–Lee–Liu, Gerdjikov–Ivanov, and Kaup–Newell equations. |
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ISSN: | 2666-8181 |